Bertolino-Baksa stability at nonlinear vibrations of motor vehicles

IF 0.7 Q4 MECHANICS
L. Kudrjavceva, M. Mićunović, D. Miloradović, A. Obradović
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引用次数: 1

Abstract

Research of vehicle response to road roughness is particularly important when solving problems related to dynamic vehicle stability. In this paper, unevenness of roads is considered as the source of non-linear vibrations of motor vehicles. The vehicle is represented by an equivalent spatial model with seven degrees of freedom. In addition to solving the response by simulating it within a numerical code, quasi-linearization of nonlinear differential equations of motion is carried out. Solutions of quasi-linear differential equations of forced vibrations are determined using the small parameter method and are indispensable for the study of spatial stability of the vehicle. An optimal stabilization for a simplified two-dimensional model was performed. Spatial stability and internal resonance are considered briefly.
汽车非线性振动下Bertolino-Baksa稳定性
在解决与车辆动态稳定性相关的问题时,研究车辆对路面粗糙度的响应尤为重要。本文将道路的不平整度视为机动车非线性振动的来源。车辆由具有七个自由度的等效空间模型表示。除了在数值代码中模拟求解响应外,还对非线性运动微分方程进行了准线性化处理。采用小参数法确定受迫振动的准线性微分方程的解,是研究车辆空间稳定性不可缺少的方法。对一个简化的二维模型进行了最优镇定。简要地考虑了空间稳定性和内部共振。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
0.90
自引率
0.00%
发文量
4
审稿时长
32 weeks
期刊介绍: Theoretical and Applied Mechanics (TAM) invites submission of original scholarly work in all fields of theoretical and applied mechanics. TAM features selected high quality research articles that represent the broad spectrum of interest in mechanics.
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